4.6 Article

Effective two-level approximation of a multilevel system driven by coherent and incoherent fields

Journal

PHYSICAL REVIEW A
Volume 105, Issue 4, Pages -

Publisher

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.105.043105

Keywords

dimensional (1D) [2] and two-dimensional (2D) systems [3]; structure complexity [12; 13]

Funding

  1. university of Bordeaux
  2. French State by French National Research Agency (ANR) [ANR-10-IDEX-03-02]
  3. ANR [ANR-18-CE47-0001-01]
  4. Quantum Matter Bordeaux
  5. Agence Nationale de la Recherche (ANR) [ANR-18-CE47-0001] Funding Source: Agence Nationale de la Recherche (ANR)

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Numerical simulation of multiple scattering is commonly used to predict the optical response of dense ensembles, but current simulations are limited by computational complexity and ignore the internal structure of atoms. This study proposes a method to overcome these limitations by using an effective two-level system that accurately reproduces scattering properties in any saturation regime, and validates the model under various experimentally realistic conditions.
The numerical simulation of multiple scattering in dense ensembles is the mostly adopted solution to predict their complex optical response. While the scalar- and vectorial-light-mediated interactions are accurately taken into account, the computational complexity still limits current simulations to the low saturation regime and ignores the internal structure of atoms. Here, we propose to go beyond these restrictions, at constant computational cost, by describing a multilevel system by an effective two-level system that best reproduces the coherent and total scattering properties in any saturation regime. The correspondence of our model is evaluated for different experimentally realistic conditions such as the modification of the driving field polarization, the presence of stray magnetic fields, or an incoherent resonant electromagnetic field background. The trust interval of the model is quantified for the D-2 line of( 87)Rb atoms, but it could be generalized to any closed transition of a multilevel quantum system.

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